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November 30, 2025Earthline Journal of Mathematical SciencesOpen Access

Two New Contributions to the Three-dimensional Hardy-Hilbert-type Integral Inequalities

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Overview

Theorems reveal novel maximum function presence in integral inequalities, suggesting broader applications in analysis.

Key Points

  • Integral inequalities are examined to yield significant theorems in mathematical analysis.
  • The findings include a remarkable instance of a maximum function in three-dimensional contexts, enriching existing knowledge.
  • These theorems are validated without using special functions, emphasizing straightforward proof methods.
  • Implications extend to various mathematical fields, calling for further exploration of integral inequalities.

Cite This Study

A 2025 study studied this question.

synapsesocial.com/papers/692b944c1d383f2b2a378d62https://doi.org/10.34198/ejms.16126.06.085094
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Also Consider

Synapse has enriched 5 closely related papers on similar clinical questions. Consider them for comparative context:

  1. 1Two New Contributions to the Three-dimensional Hardy-Hilbert-type Integral Inequalities2025
  2. 2Study of a multi-parameter three-dimensional Hardy-Hilbert type integral inequality2026
  3. 3On Some Connections Between Hilbert and Hardy Type Integral Inequalities2025
  4. 4A Theoretical Extension of the Hardy-Hilbert Integral Inequality to Three Dimensions with Five Parameters2025
  5. 5A general Hardy-Hilbert-type integral inequality theorem2025